Valued-field version of Peterzil's conjecture

Let $M$ be a strongly minimal structure that is not locally modular and is interpretable in an algebraically closed valued field.

Valued-field version of Peterzil's conjecture. Then $M$ interprets a field.

This is the valued-field analogue of Peterzil's question about whether Zilber's conjecture holds for strongly minimal structures interpretable in o-minimal structures. The source describes Peterzil's original question as still open and studies this direct valued-field translation.